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In mathematics, a quasi-Frobenius Lie algebra over a field is a Lie algebra equipped with a nondegenerate skew-symmetric bilinear form , which is a Lie algebra 2- of with values in . In other words, for all , , in . If is a coboundary, which means that there exists a linear form such that then is called a Frobenius Lie algebra.

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  • 準フロベニウスリー代数 (ja)
  • Quasi-Frobenius Lie algebra (en)
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  • In mathematics, a quasi-Frobenius Lie algebra over a field is a Lie algebra equipped with a nondegenerate skew-symmetric bilinear form , which is a Lie algebra 2- of with values in . In other words, for all , , in . If is a coboundary, which means that there exists a linear form such that then is called a Frobenius Lie algebra. (en)
  • 数学において、体 k 上の準フロベニウスリー代数 (quasi-Frobenius Lie algebra) とは、リー代数 であって、次のような非退化歪対称双線型形式 を持ったものである: は k に値を持つ のリー代数 2-。言い換えると、 for all in . がコバウンダリであれば、つまりある線型形式 が存在して であれば、 はフロベニウスリー代数 (Frobenius Lie algebra) と呼ばれる。 (ja)
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  • In mathematics, a quasi-Frobenius Lie algebra over a field is a Lie algebra equipped with a nondegenerate skew-symmetric bilinear form , which is a Lie algebra 2- of with values in . In other words, for all , , in . If is a coboundary, which means that there exists a linear form such that then is called a Frobenius Lie algebra. (en)
  • 数学において、体 k 上の準フロベニウスリー代数 (quasi-Frobenius Lie algebra) とは、リー代数 であって、次のような非退化歪対称双線型形式 を持ったものである: は k に値を持つ のリー代数 2-。言い換えると、 for all in . がコバウンダリであれば、つまりある線型形式 が存在して であれば、 はフロベニウスリー代数 (Frobenius Lie algebra) と呼ばれる。 (ja)
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